What is the radius of circle having centre at (3, –1) and passing through origin.
Answers
Answer:
√10 units
Explanation:
length of radius can be obtained by distance formula i.e
length of radius can be obtained by distance formula i.e √(x²-x1)²+(y²-y¹)²
length of radius can be obtained by distance formula i.e √(x²-x1)²+(y²-y¹)²so it is {(3,-1),(0,0)}
length of radius can be obtained by distance formula i.e √(x²-x1)²+(y²-y¹)²so it is {(3,-1),(0,0)}=√(0-3)²+(0-(-1))²
length of radius can be obtained by distance formula i.e √(x²-x1)²+(y²-y¹)²so it is {(3,-1),(0,0)}=√(0-3)²+(0-(-1))²=√(-3)²+(1)²
length of radius can be obtained by distance formula i.e √(x²-x1)²+(y²-y¹)²so it is {(3,-1),(0,0)}=√(0-3)²+(0-(-1))²=√(-3)²+(1)²=√9+1
length of radius can be obtained by distance formula i.e √(x²-x1)²+(y²-y¹)²so it is {(3,-1),(0,0)}=√(0-3)²+(0-(-1))²=√(-3)²+(1)²=√9+1=√10